Matheuristics for mixed-model assembly line balancing problem with fuzzy stochastic processing time

被引:3
作者
Anh, Truong Tran Mai [1 ]
Hop, Nguyen Van [2 ]
机构
[1] Univ Florida, Dept Ind & Syst Engn, Gainesville, FL 32611 USA
[2] VNU HCM, Int Univ, Sch Ind Engn & Management, Quarter 6,Linh Trung Ward, Ho Chi Minh, Vietnam
关键词
Fuzzy random variables; Matheuristics; Genetic algorithm; Particle swarm optimization; Mixed-model assembly line balancing problem; VEHICLE-ROUTING PROBLEM; EVOLUTIONARY ALGORITHM; OPTIMIZATION MODELS; SCHEDULING PROBLEMS; HEURISTIC SOLUTION; GENETIC ALGORITHM; PROGRAMMING-MODEL; BOUND METHOD;
D O I
10.1016/j.asoc.2024.111694
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Our work aims to investigate methods for solving the mixed-model assembly line balancing problem (MALBP) under uncertainty with the objective of minimizing the number of workstations. Specifically, we model task processing time as fuzzy stochastic variables (FRVs) due to the inherent uncertainties and variations in the manufacturing environment. Additionally, we introduce a ranking method for FRVs and propose a mathematical model to address MALBP. The recently developed Red Fox Optimization (RFO) algorithm is also discretized for the first time to support solving this problem. Finally, matheuristic algorithms combine a metaheuristic such as the popular Genetic Algorithm (GA), Particle Swarm Optimization (PSO), or the Discretized Red Fox Optimization (DRFO) algorithm with the Mixed-Integer Programming (MIP) model to generate the best solution in a reasonable time. Our comparative results demonstrate that the GA-MIP combination outperforms the others in both objective value and computational time.
引用
收藏
页数:23
相关论文
共 66 条
  • [51] Sakawa M., 1993, Fuzzy Sets and Interactive Multiobjective Optimization, DOI 10.1007/978-1-4899-1633-4
  • [52] A binary clonal flower pollination algorithm for feature selection
    Sayed, Safinaz AbdEl-Fattah
    Nabil, Emad
    Badr, Amr
    [J]. PATTERN RECOGNITION LETTERS, 2016, 77 : 21 - 27
  • [53] A matheuristic for the vehicle routing problem with drones and its variants
    Schermer, Daniel
    Moeini, Mahdi
    Wendt, Oliver
    [J]. TRANSPORTATION RESEARCH PART C-EMERGING TECHNOLOGIES, 2019, 106 : 166 - 204
  • [54] State-of-the-art exact and heuristic solution procedures for simple assembly line balancing
    Scholl, A
    Becker, C
    [J]. EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2006, 168 (03) : 666 - 693
  • [55] Conditional value-at-risk in stochastic programs with mixed-integer recourse
    Schultz, R
    Tiedemann, S
    [J]. MATHEMATICAL PROGRAMMING, 2006, 105 (2-3) : 365 - 386
  • [56] Fuzzy random variables
    Shapiro, Arnold F.
    [J]. INSURANCE MATHEMATICS & ECONOMICS, 2009, 44 (02) : 307 - 314
  • [57] An Investigation on Hybrid Particle Swarm Optimization Algorithms for Parameter Optimization of PV Cells
    Singh, Abha
    Sharma, Abhishek
    Rajput, Shailendra
    Bose, Amarnath
    Hu, Xinghao
    [J]. ELECTRONICS, 2022, 11 (06)
  • [58] Meta-heuristic framework: Quantum inspired binary grey wolf optimizer for unit commitment problem
    Srikanth, K.
    Panwar, Lokesh Kumar
    Panigrahi, B. K.
    Herrera-Viedma, Enrique
    Sangaiah, Arun Kumar
    Wang, Gai-Ge
    [J]. COMPUTERS & ELECTRICAL ENGINEERING, 2018, 70 : 243 - 260
  • [59] Balancing stochastic two-sided assembly line with multiple constraints using hybrid teaching-learning-based optimization algorithm
    Tang, Qiuhua
    Li, Zixiang
    Zhang, LiPing
    Zhang, Chaoyong
    [J]. COMPUTERS & OPERATIONS RESEARCH, 2017, 82 : 102 - 113
  • [60] A heuristic solution for fuzzy mixed-model line balancing problem
    Van Hop, N
    [J]. EUROPEAN JOURNAL OF OPERATIONAL RESEARCH, 2006, 168 (03) : 798 - 810